Online courses directory (19947)
This course covers mathematical topics in algebra and trigonometry and is designed to prepare students to enroll for a first semester course in single variable calculus.
Curso diseñado para facilitar la entrada del estudiante en los cursos de cálculo de primer semestre de prácticamente cualquier grado universitario, con especial énfasis en Ciencias e Ingeniería.
Learn how to eat the right foods at the right time to improve your athletic performance!
Professional video productions involve a lot of planning. There is equipment to prepare and staff to schedule, and more importantly there is a creative vision which needs to be understood as your crew works together to make it all happen in camera. Pre-Production will get you ready for your first shoot – covering everything from storyboarding to managing the crew, location and lighting.
Mathematics is the language of Science, Engineering and Technology. Calculus is an elementary Mathematical course in any Science and Engineering Bachelor. Pre-university Calculus will prepare you for the Introductory Calculus courses by revising four important mathematical subjects that are assumed to be mastered by beginning Bachelor students: functions, equations, differentiation and integration. After this course you will be well prepared to start your university calculus course. You will learn to understand the necessary definitions and mathematical concepts needed and you will be trained to apply those and solve mathematical problems. You will feel confident in using basic mathematical techniques for your first calculus course at university-level, building on high-school level mathematics. We aim to teach you the skills, but also to show you how mathematics will be used in different engineering and science disciplines.
Education method
This is a course consisting of 6 modules (or weeks) and 1 final exam. The class will consist of a collection of 3-5 minute lecture videos, inspirational videos on the use of mathematics in Science, Engineering and Technology, (interactive) exercises, homework and exams.
Exercises, homework and the exams will determine the final grade. The course material will be available for the students online and free of charge.
This course was awarded the Open MOOC Award 2016 by the Open Education Consortium.
LICENSE
The course materials of this course are Copyright Delft University of Technology and are licensed under a Creative Commons Attribution-NonCommercial-ShareAlike (CC-BY-NC-SA) 4.0 International License.
Learn more about our High School and AP* Exam Preparation Courses
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In this college-level Precalculus course, you will prepare for calculus by focusing on quantitative reasoning and functions. You’ll develop the skills to describe the behavior and properties of linear, exponential, logarithmic, polynomial, rational, and trigonometric functions.
Content in this course will be adaptive, allowing you to achieve mastery in a certain concept before moving on to the next. Utilizing the ALEKS learning system, students in this personalized, self-paced course will be instructed on the topics they are most ready to learn while also providing individualized coaching as you move through each topic.
Before taking this course, you should already have a strong understanding of algebraic skills such as factoring, basic equation solving, and the rules of exponents and radicals.
This 3 credit hour course satisfies the Mathematical Studies (MA) general studies requirement at Arizona State University. This course may satisfy a general education requirement at other institutions; however, it is strongly encouraged that you consult with your institution of choice to determine how these credits will be applied to their degree requirements prior to transferring the credit.
Non-trigonometry pre-calculus topics. Solid understanding of all of the topics in the "Algebra" playlist should make this playlist pretty digestible. Introduction to Limits (HD). Introduction to Limits. Limit Examples (part 1). Limit Examples (part 2). Limit Examples (part3). Limit Examples w/ brain malfunction on first prob (part 4). Squeeze Theorem. Proof: lim (sin x)/x. More Limits. Sequences and Series (part 1). Sequences and series (part 2). Permutations. Combinations. Binomial Theorem (part 1). Binomial Theorem (part 2). Binomial Theorem (part 3). Introduction to interest. Interest (part 2). Introduction to compound interest and e. Compound Interest and e (part 2). Compound Interest and e (part 3). Compound Interest and e (part 4). Exponential Growth. Polar Coordinates 1. Polar Coordinates 2. Polar Coordinates 3. Parametric Equations 1. Parametric Equations 2. Parametric Equations 3. Parametric Equations 4. Introduction to Function Inverses. Function Inverse Example 1. Function Inverses Example 2. Function Inverses Example 3. Basic Complex Analysis. Exponential form to find complex roots. Complex Conjugates. Series Sum Example. Complex Determinant Example. 2003 AIME II Problem 8. Logarithmic Scale. Vi and Sal Explore How We Think About Scale. Vi and Sal Talk About the Mysteries of Benford's Law. Benford's Law Explanation (Sequel to Mysteries of Benford's Law).
Students often encounter grave difficulty in calculus if their algebraic knowledge is insufficient. This course is designed to provide students with algebraic knowledge needed for success in a typical calculus course. We explore a suite of functions used in calculus, including polynomials (with special emphasis on linear and quadratic functions), rational functions, exponential functions, and logarithmic functions. Along the way, basic strategies for solving equations and inequalities are reinforced, as are strategies for interpreting and manipulating a variety of algebraic expressions. Students enrolling in the course are expected to have good number sense and to have taken an intermediate algebra course.
Build your earth science vocabulary and learn about cycles of matter and types of sedimentary rocks through the Education Portal course Earth Science 101: Earth Science. Our series of video lessons and accompanying self-assessment quizzes can help you boost your scientific knowledge ahead of the Excelsior Earth Science exam . This course was designed by experienced educators and examines both science basics, like experimental design and systems of measurement, and more advanced topics, such as analysis of rock deformation and theories of continental drift.
This course provides students with the opportunity to develop a map of contemporary architectural practice and discourse. The seminar examines six themes in terms of their recent history: city and global economy, urban plan and map of operations, program and performance, drawing and scripting, image and surface, and utopia and projection. Students will study buildings and read relevant texts in order to place recent architectural projects in disciplinary and cultural context.
A Guide for Understanding Precious Metal Stocks, Funds, and ETFs.
Intensive coverage of precision engineering theory, heuristics, and applications pertaining to the design of systems ranging from consumer products to machine tools. Topics covered include: economics, project management, and design philosophy; principles of accuracy, repeatability, and resolution; error budgeting; sensors; sensor mounting; systems design; bearings; actuators and transmissions; system integration driven by functional requirements, and operating physics. Emphasis on developing creative designs, which are optimized by analytical techniques applied via spreadsheets. This is a projects course with lectures consisting of design teams presenting their work and the class helping to develop solutions; thereby everyone learning from everyone's projects.
E' possibile studiare l'intero corso in pochi giorni: il test iniziale di ogni capitolo vi permette di capire su quali argomenti concentrarvi. L'intero corso sarà attivato nello stesso momento, e tutti i materiali saranno disponibili da subito. In questo modo gli iscritti potranno studiare seguendo il loro ritmo e focalizzare l'impegno per rafforzare i propri punti deboli.
Inoltre, per chi si registra al corso durante il periodo di apertura, tutti i materiali resteranno disponibili per ulteriori 6 mesi dopo la chiusura del corso stesso.
Riassunto del corso
Il corso consiste in un ripasso delle nozioni di Matematica di base viste nelle Scuole Superiori: insiemi, funzioni, grafici, numeri reali, equazioni e disequazioni, elementi di geometria piana, polinomi, funzioni esponenziali e logaritmi, trigonometria.
Obiettivi formativi
Fornire la preparazione per seguire con tranquillità i corsi di matematica al primo anno di Università.
Conoscenze richieste
L’algebra e la geometria di base delle scuole superiori.
Struttura del corso
L'intero corso sarà attivato nello stesso momento, e tutti i materiali saranno disponibili da subito. In questo modo gli iscritti potranno studiare seguendo il loro ritmo e focalizzare l'impegno per rafforzare i propri punti deboli.
All'inizio di ogni capitolo, ci sarà in quiz per la valutazione del proprio livello. In questo modo è possibile vedere da subito quali sono le proprie lacune e decidere se seguire tutte (o in parte) le video lezioni seguenti.
Capitoli:
Nozioni di base. Insiemi, prodotto cartesiano. Funzioni.
Geometria analitica del piano. Coordinate cartesiane. Grafici di funzioni e simmetrie. La retta. Il cerchio.
Polinomi. Monomi, polinomi, divisione tra polinomi, frazioni di polinomi.
Numeri reali. Numeri reali, valore assoluto, radici di numeri positivi.
Equazioni. Equazioni di primo e secondo grado, equazioni di ordine superiore a 2.
Sistemi di equazioni. Sistemi lineari. Sistemi di primo e secondo grado. Interpretazione grafica.
Disequazioni. Disequazioni di I grado. La regola del prodotto dei segni. Disequazioni di secondo grado. Disequazioni varie (fratte, con modulo/radici).
Esponenziali e logaritmi. Esponenziali. Logaritmi. Applicazione: equazioni e disequazioni con logaritmi/esponenziali.
Trigonometria 1. Le funzioni trigonometriche. Formule di addizione e sottrazione. Formule di prostaferesi.
Trigonometria 2. Funzioni trigonometriche inverse. Equazioni e disequazioni trigonometriche.
Università degli Studi di Padova
Fondata nel 1222, l'Università degli Studi di Padova è una delle più antiche e più prestigiose istituzioni accademiche europee. È un'università multidisciplinare che cerca di fornire ai suoi studenti sia un efficace training professionale, sia un solido background culturale. Un titolo di studio acquisito all'Università di Padova è un obiettivo ambizioso, riconosciuto e ricercato sia da studenti sia dal mondo delle imprese.
Se volete sapere di più sull'Univeristà di Padova, visitate il sito web all'indirizzo: http://www.unipd.it
Dipartimento di Matematica
Il Dipartimento di Matematica (DM) è il principale riferimento dell'Ateneo per la matematica sia sul piano della ricerca che su quello della didattica, e ospita al suo interno un gruppo di informatica numericamente limitato, ma di grande valore scientifico. La ricerca spazia in tutti gli ambiti della matematica, della matematica applicata e dell’informatica, proseguendo un'illustre tradizione testimoniata dalla considerazione della comunità scientifica internazionale e recentemente confermata dall’esito della prima Valutazione della Qualità della Ricerca (VQR).
Grazie all’impegno di 63 professori di area matematica, 11 di area informatica e 32 ricercatori, è il dipartimento di riferimento per i Corsi di Laurea di primo e secondo livello in Matematica ed in Informatica; inoltre coordina e parzialmente impartisce gli insegnamenti di matematica in più di 30 Corsi di Studio dell’Ateneo, nei quali la matematica costituisce uno strumento di base nonché una parte fondamentale della formazione scientifica.
Un compito importante del DM è anche la formazione alla ricerca dei giovani. Il DM persegue questo obiettivo ospitando il Corso di Dottorato in Scienze Matematiche e collaborando al Curriculum in Computer Science for societal challenges and innovation del Corso di Dottorato in Brain, Mind and Computer Science.
Maggiori informazioni su sito web http://www.math.unipd.it
Learn to dramatically increase sales forecasting accuracy with sophisticated methods such as ARIMA and ARMAX.
A course showing managers and researchers how to run Choice Based Conjoint experiments to predict people's decisions
Forecasting is the ultimate form of model validation. But even if a perfect model is in hand, imperfect forecasts are likely. This course will cover the factors that limit our ability to produce good forecasts, will show how the quality of forecasts can be gauged a priori (predicting our ability to predict!), and will cover the state of the art in operational atmosphere and ocean forecasting systems.
Prediction is at the heart of almost every scientific discipline, and the study of generalization (that is, prediction) from data is the central topic of machine learning and statistics, and more generally, data mining. Machine learning and statistical methods are used throughout the scientific world for their use in handling the "information overload" that characterizes our current digital age. Machine learning developed from the artificial intelligence community, mainly within the last 30 years, at the same time that statistics has made major advances due to the availability of modern computing. However, parts of these two fields aim at the same goal, that is, of prediction from data. This course provides a selection of the most important topics from both of these subjects.
Humans have always sought to know their own future, be it the destiny of an empire or an individual's fate. Across cultures and history, we find people trying to find their place in the Universe by attempting to gaze into the future.
Join us for this one-week, immersive learning experience as we explore “pre-scientific” prediction systems ranging from ancient Chinese bone burning to the Oracle of Delphi to modern astrology and tarot, with practitioners and Harvard faculty leading the journey. We will examine the details of over a dozen prediction systems as well as theoretical frameworks connecting them.
This module is a part of PredictionX, which examines our efforts to predict the future over all of recorded history. PredictionX courses will cover topics from omens and oracles in ancient civilizations, which this course discusses, to the evolution of the general approach to science most take today (which includes the course John Snow and the Cholera Outbreak of 1854) as well as modern computer simulations and the role they play in predicting our futures today.
In 1854, a cholera epidemic swept through the London neighborhood of Soho. In the course of about three weeks, over 600 people died. This incident was, tragically, not unusual in London or the rest of the 19th century world as a whole. The scourge of cholera seemed unstoppable and, even worse, unpredictable. But one doctor -- ignored by the scientific community at large -- set out to prove that he knew how cholera was spread.
Join us for this one-week, immersive learning experience. We will explore John Snow’s London, from the streets of Soho to the dataset that helped create the map that changed our understanding of cholera and epidemiology forever.
This course features interactive tools including an interactive ArcGIS map of the 1854 cholera outbreak and a Timeline JS of John Snow’s investigation.
This module is a part of PredictionX, which looks at the history of attempts to predict the future. PredictionX courses will cover topics from omens and oracles in ancient civilizations to modern computer simulations.
Decision makers often struggle with questions such as: What should be the right price for a product? Which customer is likely to default in his/her loan repayment? Which products should be recommended to an existing customer? Finding right answers to these questions can be challenging yet rewarding.
Predictive analytics is emerging as a competitive strategy across many business sectors and can set apart high performing companies. It aims to predict the probability of the occurrence of a future event such as customer churn, loan defaults, and stock market fluctuations – leading to effective business management.
Models such as multiple linear regression, logistic regression, auto-regressive integrated moving average (ARIMA), decision trees, and neural networks are frequently used in solving predictive analytics problems. Regression models help us understand the relationships among these variables and how their relationships can be exploited to make decisions.
This course is suitable for students/practitioners interested in improving their knowledge in the field of predictive analytics. The course will also prepare the learner for a career in the field of data analytics. If you are in the quest for the right competitive strategy to make companies successful, then join us to master the tools of predictive analytics.
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